CO1: Apply the concepts of direct products, Abelian groups, and group actions to solve problems
in group theory. (A)
CO2: Analyze group structures using isomorphism and Sylow theorems to classify subgroups and
solve problems in finite group theory. (An)
C03: Develop an understanding of Fermat’s and Euler’s theorems, construct the field of quotients
of an integral domain, and apply polynomial ring concepts to factorization over a field. (A)
CO4: Analyze the properties of homomorphisms and factor rings, and examine the role of prime
and maximal ideals in ring theory.(An)
- Teacher: Devika Shaji